intuitionistic logic: open sets of a topological
space form a Heyting algebra.
So I wonder if Goedel's Incompleteness Theorem
amounts to a sort of statement of connectedness of a
sufficiently rich axiomatic system?
Also to bring home: camera.
-
intuitionistic logic: open sets of a topological
space form a Heyting algebra.
So I wonder if Goedel's Incompleteness Theorem
amounts to a sort of statement of connectedness of a
sufficiently rich axiomatic system?
Also to bring home: camera.
-
(no subject)
A paper on describing circuits in an agda DSL: http://www.staff.science.uu.nl/~swier004/publications/2015-types-draft.pdf
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Going more carefully now through this little tutorial on fpga programming with the iCEstick. It's in spanish, which makes it slightly more…
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(no subject)
Some further progress cleaning up the https://xkcd.com/1360/ -esque augean stables that is my hard drive. Tomato chicken I made a couple days ago…
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